A certain economy's consumption function is given by the equation $$ C(x)=0.75 x+6 $$ where $C(x)$ is the personal consumption expenditure in billions of dollars and $x$ is the disposable personal income in billions of dollars. Find $C(0), C(50)$, and $C(100)$.
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Certain economy's consumption function is given by the equation C(x) = 0.75x, where C(x) is the personal consumption expenditure in billions of dollars and x is the disposable personal income in billions of dollars. Find C(0), C(50), and C(100).
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The consumption function in a certain economy is given by $$\begin{array}{l}\text { The to the } \\\qquad \begin{array}{ll}\text { (?) }=0.75 y+6 \\\text { (?) } 557\end{array} \end{array}$$ where $C(y)$ is the personal consumption expenditure, $y$ is the disposable personal income, and both $C(y)$ and $y$ are measured in billions of dollars. Find $C(0), C(50),$ and $C(100)$.
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A certain economy's consumption function is given by the equation C(x) = 0.75x + 5, where C(x) is the personal consumption expenditure in billions of dollars and x is the disposable personal income in billions of dollars. Find C(0), C(50), and C(100). a. C(0) = 5, C(50) = 42.5, C(100) = 80 b. C(0) = 5, C(50) = 80, C(100) = 42.5 c. C(0) = 5, C(50) = 80, C(100) = 80 d. C(0) = 42.5, C(50) = 5, C(100) = 80 e. C(0) = 80, C(50) = 5, C(100) = 42.5
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